8 problems

Maximality conjecture for Gaussian Riemann derivatives. For all functions $f$ and points $x$:

GGR conjecture. If all $\tfrac{n(n+1)}2$ such exact generalized Riemann derivatives of $f$ at $c$ exist, then $f$ is $n$ times Peano differentiable at $c$. This conjecture gives a…

Let a symmetric MZ differentiation be an $n$-th symmetric generalized Riemann differentiation satisfying the symmetric Peano equivalence condition. Two generalized Riemann differen…

Let a symmetric MZ differentiation be an $n$-th symmetric generalized Riemann differentiation satisfying the symmetric Peano equivalence condition, and let a scale of a symmetric G…

Let $D_n^s$ be the $n$-th symmetric Riemann differentiation, and let a symmetric MZ differentiation be an $n$-th symmetric generalized Riemann differentiation satisfying the symmet…

For $n\geq2$, let $D_{\mathcal{A}}^s$ be an $n$-th symmetric generalized Riemann differentiation. A symmetric MZ differentiation is one for which, for every function $f$, both the…

Let $D_n$ denote the $n$-th Riemann differentiation, and let an MZ differentiation mean an $n$-th generalized Riemann differentiation equivalent to the $n$-th Peano derivative for…

Let $D_{\mathcal{A}}$ be an $n$-th generalized Riemann differentiation at a point $x$. An MZ differentiation is one for which, for every function $f$ that is $n-1$ times Peano diff…